0
  1. Trang chủ >
  2. Ngoại Ngữ >
  3. Tổng hợp >

thermoelectric properties on ge si1−xgex superlattices

Effects of time of heatsetting on the tensile properties of ingeo™ poly (lactic acid) (PLA) fabric

Effects of time of heatsetting on the tensile properties of ingeo™ poly (lactic acid) (PLA) fabric

... Effect of time of heatsetting on the tensile Extension EM [%] in Weft direction of knitted Ingeo™ Poly (lactic acid) [PLA] Figure 5. Mean [Ā] of effect of time of heatsetting on the tensile ... Effect of time of heatsetting on the linearity of load extension in weft direction of knitted Ingeo™ Poly (lactic acid) Figure 8. Mean effect of time of heatsetting on the linearity of load ... Figure 9. Effect of time of heatsetting on tensile energy WT g.cm/cm2 in warp direction of knitted Ingeo Poly (lactic acid) fabric Figure 10. Effect of time of heatsetting on tensile energy...
  • 10
  • 460
  • 0
Tài liệu Báo cáo

Tài liệu Báo cáo "Effect of the preparation conditions on the properties of Fe-Pt nanoparticles produced by sonoelectrodeposition " pptx

... FePt nanoparticles (700°C/1 h). VNU Journal of Science, Mathematics - Physics 25 (2009) 1-7 1 Effect of the preparation conditions on the properties of Fe-Pt nanoparticles produced by sonoelectrodeposition ... cathode. The composition of Fe-Pt particles can be controlled by changing the concentration of Fe and Pt ions in the electrolyte and the deposition voltage. The particle size can be adjusted by the ... composition of the Fe-Pt nanoparticles was controlled by adjusting the current density (corresponding to the applied voltage). When the current density of 15 – 20 mA/cm2, the composition of nanoparticles...
  • 7
  • 513
  • 0
Tài liệu Báo cáo

Tài liệu Báo cáo " The effect of cobalt substitution on structure and magnetic properties of nickel ferrite " pptx

... in the saturation magnetization of Ni- ferrite which may be due to the substitution of Ni2+ ions by Co2+ on the octahedral sties. Therefore, the increasing Co2+ concentration (x) on the ... it was the increasing of HC. The increasing of HC proved that the soft magnetic property of ferrite NiFe2O4 changed to the hard magnetic property of ferrite CoFe2O4. Ni-Co ferrite ... of several tens percent of HC and the last one whereas can only reach several hundreds of gauss. Thus, the increasing of Co-concentration led to the increasing of anisotropy property of ferrites...
  • 7
  • 729
  • 0
Tài liệu Báo cáo

Tài liệu Báo cáo " Study on Monte-Carlo calculation of peak efficiencies of the superpure Hp Ge detector (Gmx) in environmental gamma spectrometry with using MCNP4C2 " pptx

... Journal of Science, Mathematics - Physics 23 (2007) 99-104 99 Study on Monte-Carlo calculation of peak efficiencies of the superpure Hp Ge detector (Gmx) in environmental gamma spectrometry with ... and the detector s active part. Concerning the applications of environmental gamma spectrometry, in this paper, we consider the modeling of peak efficiencies of the hyperpure HP Ge detector (GMX) ... hyperpure HP Ge detector (GMX) based on MCNP4C2 we need to provide an input file containing the information involved to the cross-section library and the description of the physical geometry of the...
  • 6
  • 463
  • 0
The composition dependent mechanical properties of ge si core–shell nanowires

The composition dependent mechanical properties of ge si core–shell nanowires

... around the interface somehowcorrelates with the composition of the core–shell nanowire.These aspects are reflected in the averaged bond lengths of Si Si, Ge Ge and Si Ge varying with the composition ... size -dependent band gaps of Ge- core /Si- shell and Si- core /Ge- shell nanowires at the level of density functional theory, where the composition is definedas the ratio of the number of atoms of the ... bond lengths of Si Si, Si Ge and Ge Ge in (a) Si- core /Ge- shell and (b) Si- core /Ge- shell nanowires as afunction of composition. X.W. Liu et al. / Physica E 40 (2008) 3042–3048 3047 Physica E 40...
  • 7
  • 451
  • 0
Influences of the si(1 1 3) anisotropy on ge nanowire formation and related island shape transition

Influences of the si(1 1 3) anisotropy on ge nanowire formation and related island shape transition

... of the elongated islands by simply re-placing the (1 5 9)/(5 1 9) facets with the (1 7 11 )/(7 1 11) at an angle of 19 ° with respect to the Fig. 3. STM images of Ge island growth on Si (1 1 3) ... lengthgrowth of the islands is dominant in the formation of ‘‘nanowires’’ along the ẵ3322 direction. The compressive stress in a at Ge lm on Si (1 1 3) along ẵ3322 is 9% larger than it is alongẵ 11 10 ... islands along their elongationdirection while the formation of dot-like islands at the elongated island end of the ½33332 directionimplies that relaxation of the islands is easier alongthe...
  • 7
  • 340
  • 0
Báo cáo

Báo cáo " Synthesis and thermoelectric properties of La(Fe1-xSix)13 compounds (x = 0.12, 0.14 and 0.15) " pptx

... x = 0.14 x = 0.12x = 0.15 Fig.1. The X-ray diffraction patterns of La(Fe1-xSix)13 compounds. Fig. 1 shows the XRD patterns of the La(Fe1-xSix)13 (x = 0.12, 0.14 and 0.15) compounds. ... ferromagnetic and paramagnetic states is 27 % and 18% for x = 0.12 and 0.14, respectively. Finally, the thermal conductivity (κ) of La(Fe1-xSix)13 (x = 0.12, 0.14 and 0.15) compounds is ... dependence of the thermopower of La(Fe1-xSix)13 compounds. Fig. 3 shows the temperature dependence of the thermopower (α) in the La(Fe1-xSix)13 (x = 0.12, 0.14 and 0.15) compounds. ...
  • 5
  • 511
  • 0
rational synthesis of ultrathin n type bi2te3 nanowires with enhanced thermoelectric properties

rational synthesis of ultrathin n type bi2te3 nanowires with enhanced thermoelectric properties

... Letterdx.doi.org/10.1021/nl202935k | Nano Lett. 2012, 12, 56−6057 Rational Synthesis of Ultrathin n- Type Bi2Te3 Nanowires with Enhanced Thermoelectric Properties Genqiang Zhang,†Benjamin Kirk,Luis ... Jauregui,Đ,Haoran Yang,Xianfan Xu,Yong P. Chen,Đ,,and Yue Wu*,School of Chemical Engineering,School of Mechanical Engineering,ĐSchool of Electrical and Computer Engineering,BirckNanotechnology ... sharpenhancement of electron density of states due to quantumconfinement and the significant reduction of thermalconductivity due to increased surface/interface scattering of phonons.6−8Notably,...
  • 5
  • 273
  • 0
rational synthesis of ultrathin n type bi2te3 nanowires with enhanced thermoelectric properties

rational synthesis of ultrathin n type bi2te3 nanowires with enhanced thermoelectric properties

... diameter/grain size in our ultrathin nanowires. Thenegative sign of the Seebeck coefficient shown in Figure 3Bindicates that our Te-rich Bi2Te3 ultrathin nanowires are n- type thermoelectric ... Third, different fromsingle crystalline nature of Te nanowires, the final Bi2Te3 nanowires clearly exhibit multiple crystalline domains with many dislocations, as shown in the inset of Figure ... two-stepsolution phase reaction in which we grow ultrathin Te nanowires first and then perform a diffusion reaction to diffuseBi into the Te nanowire templates to form the compound nanowires. For the synthesis...
  • 5
  • 332
  • 1
Báo cáo hóa học:

Báo cáo hóa học: " Thermoelectric properties of Ca0.8Dy0.2MnO3 synthesized by solution combustion process" pptx

... 6:548http://www.nanoscalereslett.com/content/6/1/548Page 4 of 5 NANO EXPRESS Open Access Thermoelectric properties of Ca0.8Dy0.2MnO3 synthesized by solution combustion processKyeongsoon Park*and Ga ... 38:859-867.doi:10.1186/1556-276X-6-548Cite this article as: Park and Lee: Thermoelectric properties of Ca0.8Dy0.2MnO3 synthesized by solution combustion process. NanoscaleResearch Letters 2011 6:548.Submit ... toimprove the thermoelectric performance. Therefore, inthis study, to improve the thermoelectric properties, nano-sized Ca0.8Dy0.2MnO3powders were synthesized by the solution combustion process....
  • 5
  • 405
  • 0
Báo cáo hóa học:

Báo cáo hóa học: " Influence of surface properties on the electrical conductivity of silicon nanomembranes" pot

... profound impact on the conductivity. As an example of the extreme sensitivity of the con-ductivity of SiNMs to surface chemical condition, wedescribe in this paper t he replacement of the surface oxide ... complete passivation of surface states by H (including the “ poisoning of the clean -surface bands produced by the 2 ì 1 reconstruction)[2,3]. If one adopts this model, then the evolution of sheetresistance ... electronic properties of nanometer-scale silicon membranes in silicon -on- insulator. PhD thesis University of Wisconsin-Madison, Physics; 2006.20. Boland JJ: Structure of the H-saturated Si(001) surface. ...
  • 7
  • 336
  • 0
Báo cáo hóa học:

Báo cáo hóa học: " Electronic and magnetic properties of SnO2/CrO2 thin superlattices" doc

... analysis, and drafted the manuscript. LS and PB conceived of the study. HA, ES, LA, and LS participated in the analysis and in the production of a final version of themanuscript. All authors read and ... of states and total energies for the SL with n=10. (a) Total density of states (in black) and project density of states (ingray) for the Cr–3d. (b) Total energies for the non magnetic (NM) and ... carriers.AbbreviationsAFM: anti-ferromagnetic; FM: ferromagnetic; GGA-PBE: generalized gradientapproximation and the Perdew, Burke, and Ernzerhof; NM: non -magnetic; PDOS: projected density of states; SL: superlattice;...
  • 5
  • 348
  • 0
Interfacial Properties on the Submicrometer Scale pptx

Interfacial Properties on the Submicrometer Scale pptx

... src="data:image/png;base64,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 +on9 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 Interfacial Properties on the Submicrometer Scale In Interfacial Properties on the Submicrometer Scale; Frommer, J., et al.; ACS Symposium ... perpendicular to the mask edge. The interfacial morphology is believed to result from a destabilization and pinning of the film during the conversion fromnonpolar organosilane to polar silicon ... is gratefully acknowledged. In Interfacial Properties on the Submicrometer Scale; Frommer, J., et al.; ACS Symposium Series; American Chemical Society: Washington, DC, 2000. ...
  • 341
  • 129
  • 0
Báo cáo y học:

Báo cáo y học: "Current views concerning the influences of murine hepatic endothelial adhesive and cytotoxic properties on interactions between metastatic tumor cells and the liver" pptx

... interactions between metastatic tumor cells and the liver with a consequence of altering the formation of liver metastases. In addition, the hepatic endothelial adhesive and cytotoxic functions are ... structural influences on the hepatic endothelial regulatory functions, and the effects of these functions on the formation of liver cancer metastases. New insights into the traditional cancer metastatic ... [16]. On one hand, upregulation of the expression of particular adhesion molecules is con-sidered to lead to the increased tumor cell binding and stimulation of angiogenesis, and on the other hand,endothelial...
  • 10
  • 295
  • 0
thermoelectric properties on ge si1−xgex superlattices

thermoelectric properties on ge si1−xgex superlattices

... three conduction types produced by a) thermionicemission, b) thermionic/field emission and c) field emission [6]. . . . . . . . 323.8 Elastic accommodation of a cell with larger lattice constant ... . 1196.4 Conclusions . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 1237 Thermoelectric Characterisation in the cross-plane direction for n -Ge/ Si0.3 Ge 0.7 Superlattices ... Dobson, S. Cecchi,J. Frigerio, F. Isa, D. Chrastina, G. Isella, T. Etzelstorfer, J. Stangl and E. Mller Gubler,”Prospects for SiGe thermoelectric generators”, 14thInternational Conference on...
  • 193
  • 315
  • 0

Xem thêm

Từ khóa: on the mathematical propertiesinfluence of zeolite additive on properties of autoclaved aerated concreteon the mathematical properties of the zernike polynomialson the mathematical properties of the structural similarity index5 2 material properties based on historical information 516 2 material properties based on historical information 61tribological properties of elid grinding wheel based on in process observation using a ccd microscope tribosystemchemopreventive properties of ginseng compounds on colon cancermaterial making procedure on properties distributioneffects of structural and environmental factors on mechanical propertiesfocus on ieltscâu hỏi ôn tậptiếng ồnổn địnhôn thi đại họcBáo cáo thực tập tại nhà thuốc tại Thành phố Hồ Chí Minh năm 2018Nghiên cứu sự biến đổi một số cytokin ở bệnh nhân xơ cứng bì hệ thốngNghiên cứu tổ hợp chất chỉ điểm sinh học vWF, VCAM 1, MCP 1, d dimer trong chẩn đoán và tiên lượng nhồi máu não cấpđề thi thử THPTQG 2019 toán THPT chuyên thái bình lần 2 có lời giảiBiện pháp quản lý hoạt động dạy hát xoan trong trường trung học cơ sở huyện lâm thao, phú thọGiáo án Sinh học 11 bài 13: Thực hành phát hiện diệp lục và carôtenôitNGHIÊN CỨU CÔNG NGHỆ KẾT NỐI VÔ TUYẾN CỰ LY XA, CÔNG SUẤT THẤP LPWAN SLIDENghiên cứu về mô hình thống kê học sâu và ứng dụng trong nhận dạng chữ viết tay hạn chếNghiên cứu khả năng đo năng lượng điện bằng hệ thu thập dữ liệu 16 kênh DEWE 5000Sở hữu ruộng đất và kinh tế nông nghiệp châu ôn (lạng sơn) nửa đầu thế kỷ XIXChuong 2 nhận dạng rui roBT Tieng anh 6 UNIT 2chuong 1 tong quan quan tri rui roGiáo án Sinh học 11 bài 14: Thực hành phát hiện hô hấp ở thực vậtGiáo án Sinh học 11 bài 14: Thực hành phát hiện hô hấp ở thực vậtGiáo án Sinh học 11 bài 14: Thực hành phát hiện hô hấp ở thực vậtChiến lược marketing tại ngân hàng Agribank chi nhánh Sài Gòn từ 2013-2015HIỆU QUẢ CỦA MÔ HÌNH XỬ LÝ BÙN HOẠT TÍNH BẰNG KIỀMMÔN TRUYỀN THÔNG MARKETING TÍCH HỢPQUẢN LÝ VÀ TÁI CHẾ NHỰA Ở HOA KỲ